Generalization of Intrinsic Orbitals to Kramers-Paired Quaternion Spinors, Molecular Fragments, and Valence Virtual Spinors

Localization of molecular orbitals finds its importance in the representation of chemical bonding (and antibonding) and in the local correlation treatments beyond mean-field approximation. In this paper, we generalize the intrinsic atomic and bonding orbitals [G. Knizia, J. Chem. Theory Comput. 2013, 9, 11, 4834-4843] to relativistic applications using complex and quaternion spinors, as well as to molecular fragments instead of atomic fragments only. By performing a singular value decomposition, we show how localized valence virtual orbitals can be expressed on this intrinsic minimal basis. We demonstrate our method on systems of increasing complexity, starting from simple cases such as benzene, acrylic acid, and ferrocene molecules, and then demonstrate the use of molecular fragments and inclusion of relativistic effects for complexes containing heavy elements such as tellurium, iridium, and astatine. The aforementioned scheme is implemented into a standalone program interfaced with several different quantum chemistry packages.

This document is the Accepted Manuscript version of a Published Work that appeared in final form in Journal of Chemical Theory and Computation, copyright © 2021 American Chemical Society after peer review and technical editing by the publisher. To access the final edited and published work see https://doi.org/10.1021/acs.jctc.0c00964.

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Work Title Generalization of Intrinsic Orbitals to Kramers-Paired Quaternion Spinors, Molecular Fragments, and Valence Virtual Spinors
Access
Open Access
Creators
  1. Bruno Senjean
  2. Souloke Sen
  3. Michal Repisky
  4. Gerald Knizia
  5. Lucas Visscher
License In Copyright (Rights Reserved)
Work Type Article
Publisher
  1. American Chemical Society (ACS)
Publication Date February 8, 2021
Publisher Identifier (DOI)
  1. 10.1021/acs.jctc.0c00964
Source
  1. Journal of Chemical Theory and Computation
Deposited May 27, 2022

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Version 1
published

  • Created
  • Added 2009.08671_v2.pdf-a-1.pdf
  • Added Creator Bruno Senjean
  • Added Creator Souloke Sen
  • Added Creator Michal Repisky
  • Added Creator Gerald Knizia
  • Added Creator Lucas Visscher
  • Published